MHT-CET

31. Linear Programming question bank (Mathematics)

Practice 120 free MHT-CET Mathematics - 31. Linear Programming questions with answers and step-by-step solutions.

Q1.

The minimum value of the objective function $z = 4x + 6y$ subject to the constraints $x + 2y \geq 80$,$3x + y \geq 75$,and $x, y \geq 0$ is:

(A)
$324$
(B)
$250$
(C)
$320$
(D)
$254$
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Q2.

The $L$.$P$.$P$. to maximize $z=x+y$,subject to $x+y \leq 30, x \leq 15, y \leq 20, x+y \geq 15$,and $x, y \geq 0$ has

(A)
no solution.
(B)
a unique solution.
(C)
infinite solutions.
(D)
unbounded solutions.
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